Results 31 to 40 of about 383,985 (166)
Existence of solutions to differential inclusions with fractional order and impulses
We establish sufficient conditions for the existence of solutions for a class of initial value problem for impulsive fractional differential inclusions involving the Caputo fractional derivative.
Mouffak Benchohra +3 more
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Some remarks on a fractional integro-differential inclusion with boundary conditions
We study the existence of solutions for fractional integrodifferential inclusions of order q ∈ (1, 2] swith families of mixed, closed, strip and integral boundary conditions.
Cernea Aurelian
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Existence of solutions to differential inclusions with primal lower nice functions
We prove the existence of absolutely continuous solutions to the differential inclusion $$ \dot{x}(t)\in F(x(t))+h(t,x(t)), $$ where F is an upper semi-continuous set-valued function with compact values such that $F(x(t))\subset \partial f(x(t ...
Nora Fetouci, Mustapha Fateh Yarou
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Differential Inclusions and Target Problems [PDF]
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Differential inclusions in Banach spaces
Let F be a multifunction from an open set \(\Omega\subset {\mathbb{R}}\times E\) (E a Banach space) to the space \({\mathcal K}_ c(E)\) of all nonempty bounded closed subsets of E, endowed with the Pompeiu-Hausdorff metric. In this paper, the authors establish the existence of solutions for the Cauchy problem \(\dot x\in F(t,x)\), \(x(t_ 0)=x_ 0 ...
PIANIGIANI, GIULIO, F. DE BLASI
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Delay differential inclusions with constraints [PDF]
In this paper we examine functional differential inclusions with memory and state constraints. For the case of time-independent state constraints, we show that the solution set is
Hu, Shouchuan, Papageorgiou, Nikolaos S.
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On the averaging of differential inclusions with maxima
Summary: We apply the averaging method to ordinary differential inclusions with maxima perturbed by a small parameter and illustrate the method by some examples.
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In the present paper we consider new methods for solving the periodic problem for a nonlinear system governed by a differential inclusion of the following form: $$x'(t)\in F(t,x(t)).$$ In the first part of the article we assume that the multivalued map ...
S.V. Kornev
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A Discontinuous ODE Model of the Glacial Cycles with Diffusive Heat Transport
We present a new discontinuous ordinary differential equation (ODE) model of the glacial cycles. Model trajectories flip from a glacial to an interglacial state, and vice versa, via a switching mechanism motivated by ice sheet mass balance principles ...
James Walsh, Esther Widiasih
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Motivated by questions in mass-action kinetics, we introduce the notion of vertexical family of differential inclusions. Defined on open hypercubes, these families are characterized by particular good behavior under projection maps.
Manoj Gopalkrishnan +2 more
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